Engineering Tables Z Transform Backdrop

 

    ^

     | X(z)=mathcal

     | ROC: r_2<|z|

     |-

     ! Linearity

     | a_1 x_1 + a_2 x_2

     | a_1 X_1(z) + a_2 X_2(z)

     | At atomic the circle of ROC1 and ROC2

     |-

     ! Time shifting

     | x

     | z^X(z)

     | ROC, except z=0 if k>0, and z=infty if k<0

     |-

     ! Ascent in the z-domain

     | a^n x

     | X(a^z)

     | |a|r_2<|z|<|a|r_1

     |-

     ! Time reversal

     | x

     | X(z^)

     | frac<|z|

     |-

     ! Conjugation

     | x^ | X^ | ROC

     |-

     ! Absolute part

     | operatorname\

     | fracleft[=lim_(z-1)X(z) , Alone if poles of (z-1)X(z) are central assemblage amphitheater

 



 ,

Share Engineering Tables Z Transform Backdrop:
Digg it!   Google Bookmarks   Del.icio.us   Yahoo! MyWeb   Furl  Binklist   Reddit!   Stumble Upon   Technorati   Windows Live   Bookmark

Text link code :
Hyper link code:

Also see ...

Permalink
Article In : Computers & Technology  -  Engineering